'1 "If.“ f M ‘ . n. '6‘ ‘;":‘.¢1 712“?“ , ‘332‘55 5’3“ ’E 3? ‘1' o 8,. I ‘. uI'FLP—gsr _ *;"Ha=‘~tr-.-. ' ...-2"”: 2.; L‘ ' " '7'»- n; ‘ ‘u I 'JII"I+~ . I II. ._I I 'EJIEII'I 0v‘53{;1_\ “ ‘l .‘n“, ‘7 In". . |;.IT‘.. Hm. I'J’E~“"IIII .::;.7|“ .' :If! ' IIIT" :II‘II II bu"; .I ‘, .. .o‘.. ,1. . . I" I?" - I MI 2".“ ‘ , I ""P‘. 4-..} 1'54“ -. ‘ ‘31,.“ I. If” j. ... .V’ .. ..n 3")” .' -}- '- ‘ ‘EIIrr PI “Itiflxh‘ I f,‘ 'I‘ O .n‘II:IYtL? I "In“ A? (III: 'ytl’ ”if“ ' lul- ! ‘ I‘I “I I II" I ’fl'fk II‘: ”I" ":3 .. I b I.” This is to certify that the thesis entitled SOME KINETIC ASPECTS OF THE GASIFICATION OF GRAPHITE AND PLATINUM GRAPHIMET presented by Seung I. Choi has been accepted towards fulfillment of the requirements for M. S. dcgnfi3h1 Chemical Engineering W }//D¢ Wm / Major professor 0-7639 MS U is an Affirmative Action/Equal Opportunity Institution )VIESI.) RETURNING MATERIALS: Place in book drop to LIBRARIES remove this checkout from g—c— your record. FINES will be charged if book is returned after the date stamped below. SOME KINETIC ASPECTS OF THE GASIFICATION OF GRAPHITE AND PLATINUM GRAPHIMET BY Seung I. Choi A THESIS Submitted to Michigan State University in partial fulfillment of the requirements for the degree of MASTER OF SCIENCE Department of Chemical Engineering 1984 Tl \\ ABSTRACT SOME KINETIC ASPECTS OF THE GASIFICATION OF GRAPHITE AND PLATINUM GRAPHIMET BY Seung I. Choi The kinetics of the oxidation and steam gasification of graphite and platinum graphimet is presented. The kinetic studies employ temperature programmed desorption/reaction. A scanning transmission electron microscopy of both unreacted and reacted platinum graphimet reveals that the behavior and morphologies are similar to those found by controlled atmos- phere electron microscopy. A correlation using a mathematical model of the temper- ature programmed desorption/reaction experiments show that platinum increases the density of active sites. This is at‘ tributed to the scission of carbon-carbon bonds by platinum. The lowering of the catalyzed oxidation temperature is ex- plained by the scission function of platinum. For platinum, there is some possibility that both electron and oxygen transfer could be operating for the catalyzed reaction. The latter is suggested by a match between Baker's controlled atmosphere electron microscopy studies and a simple mathema— tical model using the assumptions of viscous oxide layer and surface diffusion. TABLE OF CONTENTS Page List of Figures iv Notations vii CHAPTER I INTRODUCTION 1 LITERATURE REVIEW Mechanism of Oxidation 3 Temperature Programmed Desorption 6 OBJECTIVE OF RESEARCH 9 CHAPTER II THE TEMPERATURE PROGRAMMED DESORPTION/ REACTION APPROACH OF THE GASIFICATION OF CARBON: EXPERIMENT Experimental Method 11 Experimental Results 17 Discussions on Results 37 CHAPTER III THE TEMPERATURE PROGRAMMED DESORPTION/ REACTION APPROACH OF THE GASIFICATION OF CARBON: THEORY Theory 44 Theoretical TPD Plots 51 Discussion on TPD Plots 59 ii CHAPTER IV THE CHANNEL PROPAGATION RATE OF PLATINUM ON A CARBON SURFACE: A MODEL AND STEM STUDIES Background STEM of Unreacted and Reacted Platinum Graphimet A Mathematical Model of the Catalyst Particle Propagation Closures APPENDIX A. Computer Program and Sample Calculations B. Standarization of G. C. Units C. Solutions to Equations (IV - I) to (IV - 4) LIST OF REFERENCES 64 67 89 100 101 105 112 Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure II—4A II-4B II-5A II-5B II-6A II-GB II-7A II-7B II-SA II-8B II-9A LIST OF FIGURES page Schematic diagram of the experimental apparatus ............. . .................. 12 Schematic sketch inside the reactor ...... l3 Desorption pattern of graphite pre- treatment, fi= 30. 5° C/3 min .............. 17 Weight loss pattern of graphite pre- treatment, fl= 30.5 C/3 min .............. 18 Desorption pattern of graphite second heating, fi= 30. 5 C/3 min ........ . 19 Weight loss pattern of graphite second heating, fi= 30. 5C/3 min ......... 20 Desorption pattern of graphite third heating, fi=—29.5 C/3 min .......... 21 Weight loss pattern of graphite third heating, p: 29.5 C/3 min .......... 22 Desorption pattern of graphite fourth heating, ,3: 31 C/3 min ........... 23 Weight loss pattern of graphite fourth heating, fl= 31° C/3 min ..... 24 Desorption pattern of Pt- -graphimet pretreatment, 5= 30’ C/3 min ............. 25 Weight loss pattern of Pt- -graphimet pretreatment, p: 30 C/3 min ............. 26 Desorption pattern of Pt-graphimet second heating, fl: 27 C/3 min ........... 27 Weight loss pattern of Pt— graphimet second heating, 3: 27° C/3 min ..... 28 Desorption pattern of Pt- graphimet third heating, p= 31° C/3 min ..... 29 Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure II-9B II-lOA II-lOB II-ll II-12 II-13A II-13B III-l III-2 III-3 III-4 III-5 III-6 III-7 Weight loss pattern of Pt- graphimet third heating, fi = 31 C/3 min ........... Desorption pattern of graphie H20 adsorption, '8 = 29. 5 C/3 min ........ Weight loss pattern of graphite H20 adsorption, fl = 29. 5° C/3 min ........ Desorption pattern of 8Pt—graphimet HZO adsorption, fl = .3 C/3 min ........ Steam gasification of graphimet TPD, p: 23° C/3 min ..................... Steam gasification of Pt— graphimet TPD, p = 29.4 C/3 min ................... Steam gasificationof Pt- graphimet weight loss pattern, 19‘ 29. 4 °C/3 min Schematic sketch of TPD system .......... Theoretical TPD spectra of carbon/ metal system, EC = 260 KJ/mole, Em = 230 KJ/mole .... .................... Theoretical TPD spectra of carbon/ metal system, EC = 260 KJ/mole, Em = 250 KJ/mOle ... ....... . ............. Theoretical TPD spectra of carbon/ metal system, Ec = 260 KJ/mole, Em = 270 KJ/mole ..... ................... Theoretical TPD spectra of carbon/ metal system, EC = 260 KJ/mole, Em = 280 KJ/mole .. ........ . ............ . Theoretical TPD spectra of carbon/ metal system, EC = 260 KJ/mole, Em = 300 KJ/mole ........................ Theoretical TPD spectra of carbon/ metal system, Ec = 270 KJ/mole, Em = 250 KJ/mole ........................ page 51 52 53 54 55 56 Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure Figure III-8 III-9 IV-1 IV-2 IV-3 IV—4 IV—5 IVb6 IV-7 IV-8 IV-9 IV-lO IV-ll IV-12 IV-l3 page Theoretical TPD spectra of carbon/ metal system, EC = 270 KJ/mole, Em = 300 KJ/mole ................ ........ 57 Theoretical TPD spectra of carbon/ metal system, EC = 270 KJ/mole, Em = 350 KJ/mole ........................ 58 STEM of unreacted Pt- graphimet 1, 000 A/cm .............................. 71 STEM of unreacted Pt- graphimet 500 A/cm ............... . ............... 72 STEM of unreacted Pt- graphimet 50 A/cm ................................. 73 20 A/cm ................................ 74 X-ray dispersive analysis of Pt-graphimet ... ......................... 75 STEM of reacted Pt-graphimet 2, 000 A/cm ................ ..... ......... 76 STEM of reacted Pt— graphimet 1,000 A/cm .............................. 77 STEM.of reacted Pt-graphimet 500 A/cm ............... . ................ 78 100 A/cm ....... . . .... ................. 79 Schematic illustration of various channelling activities in Figure (IV-7).. 80 Simplified sketch of particle channelling activity - model .. ........ .. 88 Dependency of channel propagation rate on particle width .................. 98 Dependengy of channel propatation rate on k ............ . ................. 99 vi U C -mo CS W??? X‘ D" '11 NOTATIONS Preexponential factor in the carbon phase ( sec-l Preexponential factor in the metal phase -1 ( sec Concentration of carbon atoms ( moles/cm3 Concentration of carbon monoxide ( moles/cm3 Concentration of carbon atoms at the carbon- 3 metal interface ( moles/cm C / Co 1-2 Diffusivity of carbon atoms in the metal matrix ( cm2/sec Diffusivity of carbon atoms in the metal oxide layer ( cmZ/sec v Vvv v v ) Diffusivity of carbon atoms on the surface of the metal oxide layer ( cmZ/sec Activation energy of desorption in the carbon phase ( KJ/mole Activation energy of desorption of the metal phase ( KJ/mole Flow rate of carbon monoxide ( moles/sec Plank constant ( 6.626 x 10-34 J sec Boltzmann's constant ( 1.380 x 10—23 J/K First order rate constant ( sec-1 A thermodynamic constant defined in page 92 —l ( cm ) V vvvvv s-bww 5U N O :1 5’2 0'] Mass transfer coefficient of carbon atoms ( cm/sec ) AC exp(47é) ( sec.l ) Am exp(4xn) ( sec—l ) The metal particle width ( cm ) Molar flow rate ( moles/sec ) Flux of carbon atoms ( moles/cm2 sec ) Number of moles of carbon monoxide per unit area ( moles/cm2 ) Number of moles of carbon monoxide per unit volume ( moles/cm ) Integers Flow rate of carrier gas ( moles/sec ) Gas constant ( 3.314 J/gmoleoK ) Rate of carbon monoxide production ( moles/cm2 ) Total effective surface area ( cm2 ) Effective surface area of carbon phase ( cm2 ) Effective surface area of metal phase ( cm2 ) Sm / SC Temperature of TPD system 1 (OK ) Reference temperature ( 298'K ) Maximum peak temperature of TPD spectra (°K ) Temperature of the inflection point of TPD spectra ( K ) c c nco / nco (l) m m nco / nco (1) viii v T / TO (V) Velocity of channel propagation x,y,z Cartesian coordinates Superscripts m Metal phase c Carbon phase 5 Surface of metal oxide layer Subscripts o Metal-carbon interface Greek Symbols Heating rate Ec / RTo 1b Em / RTo p/% x / L y/L Biot number = Kc L / Dcm k1 L2 / Dcs S D L Co /,Dcs Co cm Effective thickness of oxide layer s s C (0) / CD ~ 5 Dc-mo k Co L / Dcm Co 6 £S~ >Oo;e_;9~;e~u~am> wapwmc ">v wouMHMQd4 Hmpcmefluomxm mo Emndmao ofiumfiosom HIHH wusmflm ‘ I N o: > O (IV h2w> l3 Figure II-2 Schematic Sketch Inside the Reactor (a: reactor wall, b: quartz fiber, c: quartz pan, d: sample, e: quartz tube for thermocouple) with transition metal, intercalation is claimed to be possible by the reduction of intercalated salts of these metals. A de- tailed description of the preparation is given in a U.S. patent disclosure by Lalancette (29). On the basis of the total metal content in graphimets, the distance between each metal atom is calculated to be on the order of 5A (30). A highly purified graphite powder supplied by Ultra Carbon Corporation (Type UCP- 2, 325 mesh) was used as a reference for the catalytic study. 14 C. Experimental Procedure 1. Pretreatment of Catalysts Each fresh sample out of the bottle was outgassed at one atmospheric pressure from room temperature to 1,000.C. Linear temperature programming was obtained manually by closely moni- toring the temperatures of the sample within the reactor. The carrier gas used throughout the experiment was helium of high purity (>-99.99%), and the flow rate was set at 200 ml/min. 0.4 ml of desorbing gas was collected into a high precision syringe from the sample collecting flask every three minute and injected into the Varian 3700 Gas Chromatograph equipped with a thermal conductivity detector for gas analysis. Con— trolled volumes of reference gases of known concentrations were also injected into the gas Chromatograph for standardiza- tion and quantification of sample gases from experiments. The standardization procedure is given in Appendix. The signals of gas Chromatograph of products were con- verted into concentrations according to the standardization, and the concentrations in gram moles were plotted as a function of temperatures in Celsius. 2. Controlled Adsorption After pretreatment in helium up to 1,000°C, the sample was cooled down to room temperature at atmospheric pressure with helium gas continuously flowing through the system during the entire cooling period. During controlled oxygen chemisorption, surface oxides were formed at 25'C by exposing the pretreated 15 sample to an oxygen pressure of 20 psig for 30 minutes. H 0 adsorption was performed at 300°C by flowing helium 2 . 0 . gas which was saturated w1th H20 at 25 C 1n the H20 saturator into the system for 30 minutes. 3. Temperature Programmed Desorption After the controlled adsorption, the sample was outgassed in helium at a flow rate greater than 500 ml/min for 20 minutes at the adsorption temperature to remove any traces of oxygen in the system. The methods of linear temperature programming and sample collection were the same as in the pretreatment. Concentrations of desorption products, C0, C02, CH4, and H2 were expressed in terms of gram moles and plotted as a function of temperature. Since the sample size was 0.4 ml, and the carrier gas flow rate was 200 ml/min, the concentrations in gram moles can be converted to the rate of total production in gram moles/ min by multiplying them by a factor of 500. After the outgass- ing up to 1000°C, the sample was again cooled down to room tem- perature in the presence of flowing helium, and the same pro- cedures were repeated for controlled adsorption and linear tem— perature programmed heating to obtain second and third concen- tration versus temperature plots. After the third heating, the sample was cooled to room temperature, and collected for scan- ning transmission electron microscopic analysis. 4. Gasification and Oxidation Steam gasification was performed with a fresh sample. l6 Helium gas saturated with H20 at room temperature was contin- uously fed into the system at 200 ml/min, and the temperature was raised from room temperature up to 1,000°C in an approxi— mately linear fashion. Oxidation was performed isothermally at temperatures above 500°C with helium at a rate of 200 ml/min, and the gas sample were collected for analysis after a steady weight decrease was observed on the recorder for at least 10 minutes. EXPERIMENTAL RESULTS 17 U ooo.H 0 com CT: m\Uom.om n1 .ucwEummuuwnm in: Now .10c 00 wuflcmouu mo cuwuumm coflpduOmoo H mafia 0 73 EU? om o aflhzmmuanum 6308.5: mo gm 0 MIPH 053m 74 A no} om V ugnmmnouum Umuomouc: mo Em 0 VIE“ gem m-IICO() 75 LT-lflfl SECS UNREACTBD CARBON 2 4» 1500-0 S f P ( 1' - 19?0-( . 1' ' 0 ‘P P . T V . ' SCH-0 . .L .P. P. ‘ 0 O . C ° .0 . . O ‘1 . C " 4} .’:. L o I 0 '.° ' 3:. (3 ' '2 ° ° ' ' I" P .I’. ‘4‘ .‘ . .‘ o o 2 T F . o o ' . . A 0 it ’aTflT‘Mfl‘?hh~nd-qfl-r’ ‘9 7 ‘uq.u: 1» f- - l I I I l ‘ I I l I M W 0.000 5.000 10.090 1 CT I 15.000 ENERGY (KEV) Figure lV-S x-ray dispersive analysis of Pt-graphimet 76 A 6}. o8 0 L m o ugnmmhwlum moouomou mo "Em w 13 953m 77 A 16>“ 084 o ugslassoufi @888 no 5.8 TB ESE 78 A 8).... com o 6.6528813 8888 mo 5.8. TB 686E 79 A62 OOHV O ugcamnmrum @30me mo «Em m (B 059E 80 Figures (IV-7) and (IV-8) are a 100,000 and 200,000 magnifi— cations respectively of the same platinum graphimet flake. The narrow channel runs from the middle upper left to the lower left portion ofthe picture. X-ray dispersive analysis reveals that the channels do not contain any platinum except near the end points. The Figure (IV-10) illustrates more clearly the situation. Platinum particles within the channel have sizes ranging from about 100 to 150 A. To the right of the narrow channel is another channel. However, this channel is wider but shorter and contains a larger platinum particle (~375 A). This observation was also made by Baker et al (16), where larger particles tended to have slower propagation rate than smaller particles. ‘ channel 1 Figure IV-lO Schematic Illustration of Various Channelling Activities in Figure (IV-7) 81 Figure (IV-9) is a one million magnification (100 A/cm) of the same reacted platinum graphimet. The large dark spot at the upper right corner is platinum (as determined from the X-ray dispersive analyzer) having a particle length of about 400-450 A. This electron micrograph shows that the particle did not exhibit a channeling activity. It is also observed the graphite lattices are intact and unaffected by the small gasification activity (because of the low level of oxygen exposure). Although there was no STEM of a reacted graphite such that no direct comparison could be made, it can be sum- marized however from these electron micrographs that most of the catalytic activity occur within the vicinity of the plati- num particles. Another catalytic activity is the pitting mode. There seem to be no clear distinction from these electron micro- graphs of such activity and will require specifically a scan- ning electron microscopy. However, some particles of the electron micrographs reveal somewhat that pitting action might have occurred. The lower left section of Figure (IV-6) pro- bably depicts a relatively good STEM resolution of the pitting mode. Six conclusive statements can be made in regards to these studies. First, there is a resemblance of catalytic activities between Pt/graphite and platinum graphimet. Hence, it can be hypothesized that such activities could be occuring for other Pt/carbon system, e.g. Pt/char. Second, the TPD/TPR set-up 82 as describe:U1Chapter II can be a very viable tool for de- termining intrinsic kinetic rates of gasification since turn- over rates can be calculated on an almost constant surface metal area. This is equivalent to studying the gasfication kinetics in a differential mode where low levels of oxygen exposure lead to low conversions. Furthermore, for low con- version, diffusion controlled reaction is almost eliminated, hence we are confident that the activation energy obtained is not apparent but true activation energy. Although this was not discussed earlier, an electron microscopy of the platinum graphimet at various temperature conditions in the TPD/TPR experiment should reveal an almost similar morphology (size and shape) of the platinum particles. This was not executed in this study because of a certain difficulty of the imple- mentation. It is conjectured here that particles first re- arrange at lower temperatures even at temperature below any incipient gasification activity. Hence, once a definite morphology is established it would have remained as such until the end of the TPD/TPR run. From this, the assumption of constant metal surface area during that part of the catalytic activity is not far flung. Third, the catalytic activity occurs within the particle's vicinity, thus requiring a good contact between metal and support (carbon). Fourth, platinum can sinter in small amounts of oxygen (from desorption), car- bon monoxide and carbon dioxide as reacted by the TPD/TPR ex- periments and electron microscopy. Hence, metal-support 83 interactions are not probably strong. However, it is sur- prising that platinum exhibits good catalytic effectiveness. And furthermore, it was not mentioned earlier that there should be a good contact between metal and support for any catalytic activity to occur. Here, the excellent contact between metal and support is not a measure of SMSI (Strong Metal Support Interactions). It is viewed here that the con- tact is a result of the catalyst performing a depolymeriza- tion or carbon-carbon bond breaking. Boudart and Holstein (14) support such idea. They are rightly so because the hydro- genolysis of carbon-carbon bonds is a limiting process in the hydrogenation of carbon to methane. We speculate that from our data based on TPD/TPR experiments, platinum functions as an agent for carbon-carbon bond breaking. The following argues such validity: First, assuming (1) a first order rate for both catalyzed and uncatalyzed reaction and (2) the reduction of the metal oxide largely byaicarbidic carbon and desorption of surface carbon oxides are not rate limiting, and it is found that the activation energies of the uncatalyzed and catalyzed rates are just slightly different from each other. This implies that the carbon-carbon bond breaking is rate limiting. From the TPD/TPR experiments, the activation energies are 310 KJ/mole and 300 KJ/mole for the catalyzed and uncatalyzed rates, respectively. This also implies here that platinum does not alter the reaction pathway of the uncatalyzed rate. The slight 84 lowering of the activation energy is usually interpreted as an enhancement of the carbon-carbon bond breaking. Second, from the TPD/TPR spectrum, the incipient gasification (ex- pressed in terms of any surface oxide evolution, mainly car- bon dioxide) occurs at a lower temperature (SOD-510°C) for platinum-graphimet than graphite (600-620°C). In the conduct of the TPD/TPR experiments, one observation is worth noting. The differences in the temperature at incipient gasification between catalyzed and uncatalyzed rates could be hardly de- tected from the weight loss data. It would require a very sensitive electrobalance to detect a weight loss in the order of 10-9 mole. This was circumvented here by measuring the gas evolution using a sensitive gas Chromatograph. Hence, our TPD/TPR experiments reveal that gasification could start at a much lower temperature than what is usually reported in the literature by weight loss data. Thus, platinum acts as an agent for implementing the carbonacarbon bond breaking leading to the formation of a carbon-platinum bond with subsequent reaction of the carbidic carbon with a thin layer of metastable platinum oxide. Here the metastable platinum oxide could con- sist of a weakly bound oxygen, as envisioned by Holstein and Boudart (15) and perhaps not forming a separate phase in con— trast to the suggestions by Baker and Coworkers (17, 18). This leads us to the fifth conclusion. We concur with Baker's suggestion that there is probably a thin layer of metal oxide which could be metastable and becoming non-thermodynamically 85 or non-stoichiometrically unstable at higher temperatures because of its subsequent reactions with the carbidic carbon. This is supported from the TPD/TPR experiments where both graphite and platinum graphimet were preexposed to equal amounts of oxygen. A.weakly boundatomic oxygen on the platinum surface arise from a dissociative chemisorptioncfifoxygen, even at lower temperatures. We have made no verification as to whether adatomic oxygen reacts or diffuses within the reduced metal matrix at lower temperatures. The former is very possi- ble on iron surfaces. For longer oxygen exposures diffusion within the platinum crystals is not a remote possibility. At the outset of the temperature ramping, some weakly bound oxygen is desorbed and carried away by the inert gas and the rest of the bound oxygen partake to form the metal oxide during the rearrangement of the particles (e.g. redispersion and sintering) and at which time there is yet no gasification activity. Hence, preceeding any gasification activity, the particles could have two phases which are not necessarily distinct and for which the oxide phase is not necessarily a thermodynamically stable metal oxide. Furthermore, at roughly the same initial weights for both graphite and platinum graphimet, the latter has a larger initial oxygen uptake as clearly demonstrated by the total evolution of the surface carbon oxides (CO and C02) in the TPD/TPR spectrum (Figure II-4B and II-8B). This sug- gests that any dissociated oxygen at exposure temperature is nearly maintained intact (except perhaps for small desorption) 86 until its reaction with a carbidic carbon at elevated temper- atures. Moreover, it is evident that in the absence of an external flow of oxygen, a huge level of CO is detected at temperatures greater than 700°C with a lapse time of nearby 80 minutes before the first detection of carbon monoxide. This suggests that a source of oxygen has been kept for the CO production, and it can be conjectured that since there is no other source of oxygen, such oxygen source could have been supplied from an unstable metal oxide layer. The occurrence of adatomic desorption of oxygen is probably a remote possi- bility and if it occurs at all it will be at a minimum level and they have to be desorbed at lower temperatures. However, with the temperature ramped such possibility is virtually nil. Moreover, on the basis of thermodynamic argument, it is almost impossible to reduce Pt-O to Pt + 802 by a simple heat treat- ment. Hence, once an oxide is formed at relatively lower temperatures it will remain as such. We believe our TPR/TPD results strongly suggest the existence of a metal oxide layer (be it stable or unstable) and is especially supported by the fact that there is no continuous flow of external oxygen in the TPD/TPR experiments. We are not discounting the existence of a weakly bound oxygen. This is probably present in a con- tinuous flow of oxygen. However, we cannot totally disregard the existence of a thin layer of metal oxide as our TPD/TPR experiments strongly suggest. In the next section of this Chapter, we have set forth a mathematical model which includes 87 the existence of a thin layer of metal oxide and show that this model supports our theory and that of Baker for it matches those of Baker's (16) data on channelling rate. Finally, we think that an oxygen transfer mechanism is also operating for the platinum catalysis. This is supported by the following. The activation energies of both catalyzed and uncatalyzed rates are not distinctly different and yet the reaction rate is more than doubled in the former. The enhance- ment in the catalyzed rate can be explained by a compensation effect (39, 40, 41) where the pre-exponential factor has values much greater for the catalyzed than the uncatalyzed rate. The pre-exponential factor is related to the active sites density. Hence, it is clear that platinum creates and furnishes more active sites density. Otto and co-workers (31) found the same conclusion for the nickel-catalyzed steam gasification of char and pure graphite. Boudart and Holstein (15) seem to support the oxygen transfer mechanism for the oxidation of carbon by transition metals. Now, Otto and co-workers (31) interpreted the increase in active sites density as due to oxygen transfer rather than by electron transfer. For the latter to occur, they suggest that there should be a substantial decrease in the activation energy for platinum-graphimet. However, an ease in the break- ing of the carbon-carbon bond would imply an increase in the rate of formation of active carbon, thus increasing the number of active sites density which is a compensation effect. Here, 88 we therefore view the two mechanism, viz, oxygen and electron transfers as totally distinct and so it is possible that both mechanisms are occuring in any gasification of carbon. That the latter is rightly so can be viewed in terms of the viscous metal oxide layer theory we hypothesized earlier. To decipher which mechanism is rate limiting seems to be not clear from our experiments and would require a more detailed kinetic study. One suggestion is to use tracer techniques. cata\lyst oxide ra hite 9 P FLA (b) Figure IV-ll Simplified Sketch of Particle Channelling Activity - Model (a: a general View, b: two dimensional view) 89 A MATHEMATICAL MODEL OF THE CATALYST PARTICLE PROPAGATION RATE DURING AN ACTIVE GASIFICATION OF GRAPHITE Much has been speculated about the catalyst behaviour during gasification. Crucial to all of this is the existence of a thin viscous layer of metal oxide. Boudart and Holstein (15) hypothesized that since noble metals, which are only present in the reduced state, are able to catalyze the C-02 reaction is an evidence that two phases are not needed. Baker and co-workers (17) on the other hand suggests its existence. By measuring the channel propagation rate through the use of CAEM, they have found an underlying distinction between catal- yzed oxidation and catalyzed hydrogenation. In the former, the rate at which particles propagate or create channels is inversely proportional to some dependency in the particle size (usually square root of particle width) while for the latter, the linear rate of channel propagation rate is proportional to some function of particle size (square of particle diameter for the nickel-catalyzed hydrogenation of graphite). They have envisioned that in a strong oxidizing environment (as in the C-02 reactionh after the scission of the carbon-carbon bond by platinum at the graphite-catalyst interface this carbon is dissolved in the particle and diffuses through a viscous outer layer of the particle. At the cooler part of the particle, carbon is converted to either or both carbon dioxide and carbon monoxide by reaction with atomic or molecular oxygen, thereby 90 creating a carbon concentration gradient within the particle. While in reality this process is seemingly quite complex, consisting of a number of steps, and any of which could be rate determining, we have thought our model which probably could explain Baker's hypothesis. Here, we have considered a single catalyst particle already creating a channel so that we render devoid the ini- tial transients such as wetting, spreading and agglomeration of particles. Although Baker and co-workers contend a non- isothermal particle, it is regarded here as a first approxi- mation that the particle is isothermal as well as the support (i.e. carbon). The thin viscous (outer) oxide laye is well- established and provides a concentration gradient for carbon within the reduced metal matrix. Carbon diffuses from the catalyst-graphite interface to the top surface. A schematic representation of the process is given in Figure (IV-10). A two-dimensional view of the carbon diffusion is assumed since the particle is moving along the channel's path, i.e., lateral diffusion is small compared to diffusion from the bottom and front. There is no diffusion and reaction of car- bon behind the particle. It is assumed that the diffusion coefficients are concentration independent. The thickness of the viscous oxide layer is small and remains constant throughout the steady-state motion of the particle. There is a limiting rate of transport of carbon from the "bulk" metal to the external surface of the particle because of the presence 91 of a thin viscous oxide layer. This rate is proportional to the difference in concentration of carbon at the metal-viscous metal oxide interface and at the surface. The proportionality "constant" is modeled by using a film theory where such con- stant is determined by the diffusion coefficient of carbon within the metal oxide and the thickness,6 . The C-OZ reac— tion only occurs at the top surface, and when oxygen is in excess, it is assumed that the rate is first order in surface carbon concentration. Since the concentration of carbon is distributed along the horizontal, its rate of consumption on the surface is not uniformly distributed so that both carbon surface concentration gradient and the mobile viscous nature of the oxide layer could impose a surface diffusion of carbon on the surface. Hence, for the metal matrix, the carbon bal- ance equation in dimensionless form is 31;: a‘é‘ _ a £1 + a; O (IV-l) a (0:8) = O (IV-2a) A 39 - o (IV-2b) af 5‘" .23?— = 0 (IV-2c) a §= 0 I~ as A s ._ -32. “MI-E ]_¢£=O (Ix/2d) 2.;=: g... 4 , where C _._ C/Co ’s‘. =I-9. S S 9.‘-—<=/Co Co = carbon concentration at the metal-carbon interface C5 = surface carbon concentration 5 . C5'— reference carbon concentrat1on on the surface 4*? fl ‘X/L , g = Ia/L ( see Figure IV—ll) 92 =' Khl'//[)c"' Kc DC ‘MO 6 diffusion coefficient of carbon atoms mass transfer coefficient = Dem in the metal matrix Demo: diffusion coefficient of carbon atoms in the metal oxide layer 4 = (2’ (hX—E—i—X—E) 1» k = a thermodynamic constant relating the surface concentration to the volume concentration in the metal oxide layer L_ = particle size. Here it is assumed, as a first approximation, the particle is cubic. The surface carbon balance equation in a dimension- less form is given by A 1 4.“? __ 962‘35 ._ £92. =~<3 ‘52 ~ 3 C (;=: 5 ._ 9 (ea " A (19.5 __ (IV-4b) d Eta " C) , where $1. _ kl} ’ Des k, = first order reaction rate constant [ls = surface diffusion coefficient on a viscous metal oxide layer Dan L Co 0:50? JO~ I c‘m (IV-3) (IV-4a) The solution to this set of ordinary-partial differ- ential equations is discussed in detail in Appendix. 94 Hence, the concentration profile for the carbon atoms in the metal matrix is given by s. cl~2Z[AEo C: —'] 5‘">‘nn€‘05h>‘€ nso [abs—TL — Eff-fall- ECHO ’0‘" 55 «(An -7( “as“ (IV-5) _ In H , where XII- _2— 1r And the surface carbon concentration is given by An SlNXflE =A[ coshég - 111mg smhég] - SD Z W "80 (IV-6) x.(2/\¢.-2¢2) €472 ~54“): wean. ~ , where A H The channel propagation rate is given by - Co - average flux of carbon at the carbon- metal interface L I if Ne 4‘: o , where “L'= flux of carbon atoms 1:0 6° k -l k I.2 ML __ X35 Eks Ekmdhnh)U\ Charo (IV-7) In order to determine the dependency of propagation rate on the particle size, we employed the following phys- ical property data. k = 1013 exp(-80/l.987xlO-l3 x1073) = 5.06 x 10-4 sec-1 Here, E = 80 Kcal/mole at 800°C was based on the value obtained by Otto and Shelf (28), and the preexponential fac- tor was taken as 1013 sec"1 , a typical value for k0. The surface diffusivity of carbon atoms, Dcs' was taken from the equation, DCS — 4.7 x 10'2 exp(-21x103/RT) 2.5 X 10‘6 cmZ/sec, experimentally obtained by Polak (42) for nitrogen on the (110) plane of tungsten. Due to the lack of the data on the diffusivity of carbon atoms through the metal oxide layer, Dc-mo was assumed to be the same as Dcsr 2.5 X 10"6 cmZ/sec. The diffusivity of carbon atoms within the metal matrix, Dcm = 2 X 10'7 cmZ/sec, was obtained from the high-temperature vacuum metallographic studies of carbon atom diffusion in metals by L'nyanoi (43). 96 The solubility of carbon in platinum was assumed to be 10 atom %, based on the data by Ershov (44). The con- centration of carbon atoms at the carbon-metal interface, CO, was calculated from this solubility data using the density of platinum of 21.4 g/ml. Volume of 100 platinum atoms (100 atoms) (195.09 g/6.02 x 1023 atoms) 21.4 g/ml 1.51 x 10‘21 cm3 Hence, C 10 atoms/6.02 X 1023 atoms/mole O 1.51 x 10-21 cm3 = 1.1 x 10'2 moles/cm3 Assuming the effective thickness of oxide layer to be 9 20 A and knowing the density of carbon atoms of 2.26 g/cm3, C8 = 4.0 X 10'8 mole/cmz. j\_= CO/C: (at x=0) = 1.0, since carbon atoms are likely to be supplied through the metal matrix to the oxide surface efficiently so as to maintain its saturation level at X = 0. A plot of particle velocity ( or channel propagation rate) versus particle width is shown in Figure (IV-12). For a fixed k, it is clear that there is an inverse relation between particle velocity and particle width. There is a 97 ~ striking match between this model for k = 2.7501 x 105/cm and Baker's data, as shown in Figure (IV—12), both qualitatively and quatitatively. Aithough their data is for palladium, our model seems to suggest the existence of a thin oxide layer on a metal particle. 98 Channel Propagation Rate (nm) 90 ' 80 - 60 — 50 - 30 - Baker's 20 - .\_~ ‘ ~ 0 l 1 1 1 1 1 10 20 30 40 50 60 70 80 Particle width (nm) Figure 1v-12 (E1 = 2.75005 x 105, 1:2 = 2.75007 x 105, E3 = 2.75010 x 105, E4 = 2.75011 x 105) 99 Channel Propagation Rate (cm/sec) 0.5 0.1 o—J ’L l l I 10'4 104 105 106 ’1? Figure IV-l3 Dependency of Propagation Rate on k 100 CLOSURES The kinetics of the oxidation and steam gasification of graphite and platinum graphimet has been presented. The kinetic studies employ temperature programmed desorption/ reaction. A scanning transmission electron microscopy of both unreacted and reacted platinum graphimet reveals that the behavior and morphologies are similar to those found by Controlled Atmosphere Electron Microscopy. A corre- lation using a mathematical model of the temperature pro- grammed desorption/reaction experiments show that platinum increases the density of active sites. This is attributed to the scission of carbon—carbon bonds by platinum. The lowering of the catalyzed oxidation temperature is explained by the scission function of platinum. For platinum, there is some possibility that both electron and oxygen transfer mechanism could be Operating for the catalyzed reaction. The latter is suggested by a match between Baker's Control- led Atmosphere Electron Microscopy studies and a simple mathematical model using the assumptions of surface dif- fusion and viscous oxide layer. APPENDICES Appendix A. Computer Program and Sample Calculations 4.n+587 Fm =1 N” 70/175 rRQhRAV TH) UUTDUT) INPUTgTfiDEu 91HKK£)91LK9K XENDQHOECQEMcHRBqPFyGAMMACquMHAVQ PROGRAM TPD(INPUT~OUTDUT0TAPES lWTLSLK: RLAL = 1 EXTERNAL scab 0.5 v-G OMIIDOIHL Kira—1N U Zx>>hltz .- _1 f." 0AA l CILAJ ... lll~lelth- 101 (-IQI‘ILIqN‘TAL I ( ((‘10’fir, A””AM) Cl‘bO‘JUbWD A 0. LL. H o X 3 o X 3 H o X U D 2 H I o ' u M 4 Lu 2' O- I H d I '3 0 v. I: 0 (if h- 0 xi— 1...! r0 l-J'U‘ Z *2 O C) (JO .1 I— ”—0 D m¢ »- o z~ o 9 OC 0 UH Z as ur— hJ C) Ad X I 00' o 0 H0 ). . U—\ 0 Lu «I o I .12) 71"“ 9C) 0 0 002+ xoall‘i . hfl'NAA 0,—0 fl v-uthu ozo>-4-\ ~10"- O>>-\ 0 pm 0 04‘ '44 (UHHI-fl-fl— l H‘V KII'Y‘CI 9Y(1)9Y(2)910F uunnnuvsic-Lcl (6960)ECQEMQX 0 MC rx ITE NTIN Tn I’K HR C0 0 “1 100 if. 2 uL" 59b0)ECvEM9X9Y(1)9Y(2)9TOF ( ( 0 P 7 0 h” xO' b>F3<°LLn£LlLJ V‘. a . «a? w. as 102 czu m zmahmm xaazozuomoazv> 44mm 21 zuouhzr .ga > x.z.o:ul m:«»:oxmsm H aura; mwfi\¢~ prod bzmpaommom arm , DH n. U .u... ,n u Hxn» _mg um Had» .1u u: mzou 4m uu mzou $7." .IIPHII \o no zzqo m +b Huuo m. o - o . c H my: .aomncmmEM1 Viaaoowwnum w xh7mzou.0hmzovu_777 7 7H sqzzqosu..2yfi ,4,4 »ux.z.zcm L2Hh30mw3m M +r.¢ zhu Hnwnc whaxab nu bxhhacocbm MB V 1 I f : 1 l Q.” Ut~ ; . . , g z i ' i I com ¢3QDC2L1L CoL‘IQL oopcmu-aa-o C'?‘ non—u...) bog: (“moot . :r-c-sc mmpc.‘ apnoea-r :3.) 13'. man"- mwcsop L c opooczpcm. c»puc3r:)r«m::ff uc \_ (...-7. Dog: Ls”. bc: .2: Lo.-.-c c pc;c-. m. - . ' to no I Lr-b- 000 u Ha-u" coca ..fm7‘7- .UJWWQ‘3‘3N can: woo moocfi¢~ meow H—w mac»): 5;. (”vocab maoooo)ooobooopOQOOQQQOQQG HHH #mmmmmm ODD locumcfi'} -C‘I"“'C C‘C C» CDC!) CVC)€'1 DO.“ HWC‘ JODC‘. k‘OchOC‘ c 06- 00:3 .-0c c cm: 00:» oc‘cl cacao » >QC—cacaoo .c (:3: 9:30 cc r. 06 c ooc‘ 3c LJC coo » 0.0.0.0000... ......) -m-~ a: 000.2000 coo o-aomlecoc emu c: COOL-moo coo $033 :30 OCCi'Cfifit.) DOD C-‘J‘J\ 5.60 9005000 9:30 U‘J‘U‘ Zoo OOEtC QC) 03.10 ‘0 7‘3‘ one: 604:: can cacao amp (.2630 (Danube-:33 0:3 .Doobcoo can ‘Ofla‘xo. ......OO‘OIOOciooo. «4H ‘ Ho—cHHv-ov-a! Hv-CH om cacmcmw «aw on“ C301 000430030 Do: 000(30ng UOC) 00013::va ZQQ ”306.30 Jr‘vfht‘ m; coo coopamc ~0‘U‘O‘3 0333* “N3.“- uxm :3 0001).) 390‘ 030303 33:30“ .13 '3: .. ONT-0‘ 3‘0‘0" 7*3‘Cl‘ ochoo-sbsmc 0.3.0'000000 0.0.0.00 HHHHHv-dH-H MCDGJU‘dDU" emmmwFN, . O . O O O . . NNNWNNN ozrro Dmmbmom II-SH 103.0%th 420$ \ooOOIVOOOOOOO-O'OOOO. FHH(HHHH1HHv-OH A 5 I ! vac) 130019093 D Doc: DOO' ogoo0,0oooooO-o 000.00... .133 Doom-{430.3 _ .1, '33:) 30053 (DO QOOVD’TVDC) :2 ODE) DJC‘I‘ boo C3001... dwo ‘ ’3 ’J()c ..Jz. .‘D goo pocomsr‘rr 7') {as oocmcc: yon 0100100579) 3‘21223» -:~ 73;: car.) :7 :3 L’..;.t(_;- #930,; ”0"”09007030'0 ' ‘ V r ; ..JCIL‘) _‘~.)(‘ C‘.‘ L .1 poopq.'r."jc4 fittimnmmuw)n ! | 3 I -—- n- 'i 1: i - 1 . ’J 1 i ' L L, vac: nooo ' .203 300435.29; Doc: DOD chfizoo oaoé- -o 1:, 37m; co0.000.000.0090.0000080.oOOOOO'OOooodooioocapo-ow 22o one: one coat-.3330. 000 (23:13 cacao no 3 ooott-o.» 3:06.331? Doo 0:30 .300 (.300 4.2.3:.) 0:30 :3 ‘30 00;: 330:: 000 on .3 uoaa‘ also cacao ooo soc: 0230 one coo cacao ‘ooo Doc: oooiéaom age, coo moo concave 0:90 «.20: one «.300 Doc :oc‘c; oooq 44:0 000 ~D~D\D \D\D\D «(”0 003.0 0.00 @3030 'xDuhD 304330 \Dflxg \DchsL umm‘mmm Nwmwwmm NNNWNNNNNNN NNN NNN NNN NNN Nmmm '41 1 I l l I : l a 0.0.507 / FTM aurpu1; Gt\ Eu: S)'XL**?-t1 L AJ'W‘UH) ”‘21NUUT3TAP I)“ t— PUT39UTPUT9TAP .. I: (‘le VL'UHI 91‘) ‘18) S , c. C) if 0 9.. O c: A . b V "f 70 0 74/171) I n new EADGW F( 305‘ 1211‘ “V R I Y n .DC ’.)L.. UC‘HJ) r- ...U‘ njfiKLf-i \lrflLC- 50C} .... . C -LEMGTH*.8X¢"PRUPAGAIIOQ VELOCITY") .2.ex,Fga.153 22. . 5’5? ‘1~‘.)':)':‘ Ham) GTION 0 1 LL C. Ll: F.’ Appendix B. Standardization of G. C. Units A. 105 0.17711. 0’5 Ia/a C0 MW wit. -fk‘l ' ”‘EE 9% J. oé‘ao I] ~“' = ..j_ . STOP RUN 3 4 anenz RT RRER TYPE nR/HT nREaz 9.79 999999 9v 9.976 39.419 .g_r 123399 ve 9.937 19.581 10191 saga: 1213499 IUL rncron= 1.9999£+99 CO PV = 7737' (l4-Fa)(o./ x /0’3L;LAJ)(/5—zj: )7(0-032£%(29Y7() M = 4-092 2!“?on co ) Mm m M 5.65%]: 4? /2837O :: 3/87x/O 1“!ch 106 8. 047"! 0‘3 [00 PPM C01 Jig—«vMW-é; J J L l llLlll . 11 Va ‘Hrnr 7.84 UH I 7 ..RER'I. RT RRER TYPE flR/HT ARER'I. z': 0699“ PB 8.878 98.357 W a? am 1643 0.4% <10; (WWW) 50:. flZQ’ W7 M 7‘“! pl/ 3 ”37' C/ ”WNW! “0'34317/(16'4) = n (0-05’2;%)(271'fl) 77 = 7.637 x767 hate/$07, )7, -7 WW’ 65C. 4%: 1.637 xIO//;4l5 zgrfx10‘4">..aeu col H 107 C. 0'0, ”-2 ,3 90-f70 M— H7. ML 9..” n1 ‘5 79.9957. pure 6,”? :ES 17 STOP RUN O 3 GREAZ RT GREQ TYPE flR/HT QRERZ 9.55 19817 PB 9.045 24.599 6:84 63744 88 0.071 75.481 TOTQL RRER= 88561 IUL FRCTOR= 1.0GGGE+80 1/ Z 6 «CZ-rm M y M Aim/=flg7x/5’lmlflc Hz :3; _£:” ‘*"""‘ .84 [f 41.31 STOP RUN 0 2 AREAZ RT 6959 TYPE aR/HT AREAZ 0.84 66377 PB 0.677 8.641 1.31 638396 PB 6.114 91.359 TOTRL AREA: 698776 HUI. MOTOR: 1.6600900 c9; ~, .7 m Koo-7% = 6-lv‘lX/0—l hdfld CH+ Appendix C. Solutions to Equations (IV—l) to (IV-4) 108 M £0 5W (IV—/)Z.'o (IV—+2 g: X(§)YCC) (’9_1) Mm 6W (J_/) Lara EW‘ (IV—I). .33: ” 2 X = -IY- = —)1 L 71>o) (a) X”+ A2X=o Xcg): AMZ’E-rBvaE “p6,...” 5W (IV-24) 443.4 (IV-'26), xci) :2 £44.92»; _, 233*) Ah“ T7? , M=oll;2)~s~ (b) y”- 73$: 0 7 my, = A’Manl + 8 m2»! Wfi‘fip 5W («IV’ 2C) , A’=o H400“, gC5,g-) = E AhM)H§W3h§ ”’° (H72) (IV-24) W MUA‘O‘v 74:02 W 7*" W ”540147-420. = E 14913170431371 Mani ta! ”‘0 i ,4: M3135 ”‘30 WA— fl:= flan» M371 wfi) WHO) 109 -. a; . . MM W5!!! ",5, Erin (’y-3) . 5 dz}; ‘0 ~ . J z " 12,3 = $3 312-0 AMA-93»? (”’13) 3 3 .r («I g, = 5" + 5,. 5 £1. = «Mum + czw4>¢§ = CI 'y', C!) + C;f:(§7 £3? = “{"bjg +c+J}g<-}) a“! + fz(§)J§{‘ch’d’ Ji‘ W b WC-b Mau— Wd') :: ‘S'Mb {gab = _ # HQ) igd) 2 ”ma. 2;, = gay; 5‘. '2: 12......1mw1 1 ”=0 - Z'jfti ‘34,:2: AIM»? M+i A: : haw 3' 42.449114 §Mh§~ )néfihgnghi] (‘31:) ”'° 4',” + m," - z: ,, fiwqbzgmzn‘i- aways»: (%)M¢;”:°A[: 4211-1-23." = a A: 2»; — ‘g ”z”; 41:: 33111 SS: CHM43-g +c7' W¢,§ .7 4353 ”1:32;: W 5W LII/”+A} M CIV’4'A), lo AM3n§ S'SC g) HA(W4>2§‘%M¢ MH€)— 3mm 4.11%» (fl—4) )7” WM 5W (fl—z) M (A_ +)AE 5W CIV-ZJ). 110 M m M o = ..né; Anahmzamani +4;(.-§°A,ma2,.»2u§) ~++A,;443~3»§ '- . I ’° finanmzh . . + €3¢+ {E E1" 2hz#( M23§M9n§ (£30 ...thS D M muffi. ‘ J away ' . hAMA”M2"[%"y’J¥f}'L + Air-M21”; . "‘ «AMMAM[£_M~22§:]‘ z 4)». O I " $4. [ fiw4’ng2h; - Amara-.433 m2%§{ +12 + 2)::- ‘0 ~ I - J’zwvhégMth— ahmfimzi’ 'I‘Mda 4’2 “-45: + 2”?- p Q ‘ ’ + é AmfimJ—wfifim E - My)»; . ¢3 4’ $21. + 2,5. '2. _+))~T— 0 ... 0 flue $4»- ;9'». , A». = 2AJ>+ - 24>, c 451/5»)! +2) M 2.4 434:? 4} 2.3) — 43mm” MJ/MH») MM ”’4'?”th 5W Cfl'Z),M-o£ )w’zo £=)—-E. 111 )7)“ , M M '3. [ZAfi - .245, c Qua"- +I flu)”; w)”;- ”'° Mm ( +3 44' ' *3.“ 2):) " éW)n(%:/3m+w S’: 1.. 09-5) L ”5‘ = '- L "elm A7 ‘-"’— J... "" Dem C6 1%.! L‘ a L. 3 ‘§=o L A; 1 ac ”DJ-Md N°/1=° "Dcm ax 170:0 = Dew-Co £2 2AA, - 24“ 45572.3“) _ L‘ h=° ¢3++ - ¢‘1_)”2_ 43(607‘ 2h)(fit/2H+® New -—v 7 4 Na): :1 .. co L _ DCM do 2A4>4 ;24>.( éxz/Auz-Pl) 4 4’7 :- L- m-o 4m * 42} “3:” 4: (mmM-z‘mw _. 4),: a 094:) 4 x )5 ~42in 4WARE-'4': 5"” +1 2: leo‘b I! 5h," 1 $44417, g z—zAlzcos/C' W) = ”"w 0:704:71} “(Zn/Dw'w") L “(57095106 LIST OF REFERENCES 10. 11. 112 LIST OF REFERENCES Cvetanoric, R.J., and Amenomiya, Y., "Application of a Temperature-Programmed Desorption Technique to Catalyst Studies," Advan. Catal. 11, 203 (1967) Cvetanovic, R.J., and Amenomiya, Y., "A Temperature Programmed Desorption Technique for Investigation of Practical Catalysts," Catal. Rev. 6, 21 (1972) Gorte, R.J., "Design Parameters for Temperature Programmed Desorption from Porous Catalysts," J. Catal. 75, 164 (1982) Hertz, R.K., Kiela, J.B., and Martin, S.P., "Adsorption Effects during Temperature-Programmed Desorption of Carbon Monoxide from Supported Platinum," J. Catal. 13, 66 (1982) Foger, K., and Anderson, J.R., "Temperature Programmed Desorption of Carbon Monoxide Adsorbed on Supported Platinum Catalysts," Appl. Surf. Sci. 2, 335 (1979) Taylor, J.L., and Weinburg, W.H., "A Method for Assessing the Coverage Dependence of Kinetic Parameters: Appli— cation to Carbon Monoxide Desorption from Iridium (110)," Surface Sci. 28, 259 (1978) Barton, 8.5., and Harrison, B.H., "Surface Studies on Graphite: Desorptionof Surface Oxide," J. Chem. Soc. Faraday Trans. I, 69, 1039 (1973) Harker, H., Horsley, J.B., and Robson, D., "Active Centres Produced in Graphite by Powdering," Carbon, 9, 1 (1971) Mrozowski, S., and Andrew, J.F., "Electron Spin Resonance of Broken Carbon Bonds," Proc. 4th Carbon Conf. 207 (Pergamon, Oxford, 1960) Gorte, R., and Schmidt, L.D., "Temperature Programmed Desorption with Reaction," Appl. Surface Sci. 3, 381 (1979) Long, F.J., and Sykes, W.J., "Effect of Specific Catalysts on the Reactions of the Steam—C System," J. Chem. ’Phys. 11, 361 (1950) 12. 13. 14. 15. 16. 17. 18. 19. 20. 21. 22. 23. Long, F.J., and Sykes, W.J., "Effect of Specific Catalysts on the Reactions of the Steam-C System," Prc. Royal Soc. (London) A215, 100 (1952) Walker, Jr., P.L., Shelef, M., and Anderson, R.A., "Catalysis of Carbon Gasification," in Chemistry and Physics of Carbon, Vol. 4 (P.L. Walker, Jr. ed.), Marcel Dekker, NEW York, 1968 Holstein, W.L., and Boudart, M., "Hydrogenolysis of Carbon and its Catalysis by Platinum," J. Catal. 12, 51 (1981) Holstein, W.L., and Boudart, M., "Transition Metal Oxide Catalysed Gasification by Oxygen, Water, and Carbon Dioxide," Fuel, 62, 162 (1983) Baker, R.T.K., France, J.A., Rouse, L., and Waite, R.J., "Catalytic Oxidation of Graphite by Platinum and Palladium," J. Catal. 41, 22 (1976) Baker, R.T.K., Sherwood, R.D., "Catalytic Gasification of Graphite by Nickel in Various Gaseous Environments," J. Catal. 10, 198 (1981) Baker, R.T.K., Harris, P.S., Kemper, D.J., and Waite, R.J., "Controlled Atmosphere Electron Microscopy Studies of Graphite Gasification - 3. The Catalytic Influence of Molybdenum and Molybdenum Trioxide," Carbon 12, 179 (1974) '- Baker, R.T.K., and Harris, P.S., "Controlled Atmosphere Electron Microscopy Studies of Graphite Gasification - 1. Catalytic Influence of Zinc," Carbon 14, 25 (1973) —— Baker, R.T.K., and Chludzinski, Jr., J.J., "Catalytic Gasification of Graphite by Chromium and Copper in Oxygen, Steam, and Hydrogen," Carbon 19, 75 (1981) Keep, C.W., Terry, 8., and Wells, M., "Studies of the Nickel-Catalyzed Hydrogenation of Graphite," J. Catal. 66, 451 (1980) Blakely, J.P., and Overholster, L.G., "Oxidation of ATJ graphite by Low Concentrations of Water Vapor and Carbon Dioxide in Helium," Carbon 3, 269 (1965) Bond, G.C., Catalysis by Metals (Academic Press, New York, 1962) 24. 25. 26. 27. 28. 29. 30. 31. 32. 33, 34. 35. 36. 114 Feates, P.S., and Keep, C.W., "Surface Complexes formed by Thermal and Radiolytic Adsorption of Gases on Graphite," Trans. Faraday Soc., 66, 3156 (1970) Thomas, J.M., Chemistry and Physics of Carbon, Vol. 1, 122 (P.L. Walker, Jr., ed.), Marcel Dekker, New York, (1965) Heintz, E.A., and Parker, W.E., "Catalytic Effect of Major Impurities on Graphite Oxidation," Carbon 4, 473 (1966) Winicur, D.H., "CO Desorption and Adsorption on Pt (111)," Surface Sci. 109, 263 (1981) Otto, K., and Shelef, M., "Catalytic Steam Gasification of Graphite-Effects of Intercalated and Externally Added Rum Rh, Pd and Pt," Carbon 15, 317 (1977) Lalancette, J.M., U.S. Patent No. 3, 347, 963, dated November 12, 1974 Alfa Division, Ventron Corporation Sales Catalog, p. 451 (1977-1978) Otto, K., and Shelef, M., 6th Int. Congr. Catalysis, London, 1976, Paper B47. McKee, D.W., "The Catalyzed Gasification Reactions of Carbon,‘ in Chemistry and Physics of Carbon (P.L. Waler, Jr., and P.A. Thrower, eds.) 16, 1 (1981), Marcel Dekker, Inc., New York. -_ Feates, P.S., Harris, P.S., and Reuben, G.B., "Compensation Effect in the Kinetics of the Catalyzed Oxidation of Carbon," J. Chem. Soc. Faraday Trans. I, 70, 2011 (1974) " Hennig, G.R., "Catalytic Oxidationof Graphite," J. Inorg. Nucl. Chem. 34, 1129 (1962) Presland, A.E.B., and Headley, J.A., "Electron-Microscope Study of the Thermal Oxidationof Natrual Graphite," J. Nucl. Mater. 10, 99 (1963) L'Homme, G.A., Boudart, M., and D'Or, L., "Kinetic Study of Slow Oxidation of Channel Black by Gaseous Oxygen," Acad. Roy. Belg. Bull. Cl. Sci. 5 ser 52, 1249 (1966) 37. 38. 39. 40. 41. 42. 43. 44. McKee, D.W., "Metal Oxides as Catalysts for the Oxidation of Graphite," Carbon 8, 623 (1970) Smith, D.J., Fisher, R.M., and Freeman, L.A., "High- Resolution Electron Microscopy of Metal-Intercalated "Graphimets"," J. Catal. 22, 51 (1981) Magne, P., and Duval, X., "Existence of Four Types of Reactive Sites in Graphite Oxidation," Bull. Soc. Chim. Fr., A5, 1593 (1976) Marsh, H., and Adair, R.R., "Catalytic Gasification of Doped Carbon-A Kinetic Study," Carbon 13, 327 (1975) Buch, T., Guala, J.A., and Caverio, A., "Oxyreactivity of Doped Sucrose Carbon," Carbon 16, 377 (1978) Polak, A., and Ehrlich, 6., "Surface Self-Diffusion," J. Vac. Sci. Technol. 14, 407 (1977) L'nyanoi, V.N., "Determination of the Solid Solution- Graphite Interfacial Energy in Nickel-Carbon, Cobalt- Carbon, and Iron-Carbon Alloys," Fiz. Khim. Obrab. Mater. 3, 104 (1977) Ershov, G.S., and Kasatkin, A.A., "Effect of the Alloying Elements on the Viscosity of Liquid Iron and Steels," Stal', 8, 712 (1977)